Count of common multiples of two numbers in a range

Here given code implementation process.

// C program
// Count of common multiples of two numbers in a range
#include <stdio.h>

// Count all multiples numbers of x and y in given range
void count_multiples(int start, int last, int x, int y)
{
    if (start > last)
    {
        //Change sequence
        count_multiples(last, start, x, y);
    }
    else
    {
        //Display calculated result
        printf("\n Multiples by (%d,%d) in range of [%d-%d] are \n [", x, y, start, last);
        int common = x * y;
        int num = 0;
        int counter = 0;
        if (common > start)
        {
            //When multiplier is higher to first element of range
            num = common;
        }
        else if (start % common == 0)
        {
            //When range first element is multiplier
            num = start;
        }
        else
        {
            //Find the closest multiplier of (x and y) to starting number
            num = common + ((start / common) * (common));
        }
        while (num <= last)
        {
            if (num % common == 0)
            {
                //When x*y are multiples of num
                printf(" %d ", num);
                counter++;
            }
            // visit to next multiplier
            num += common;
        }
        //Display calculated result
        printf("]\n Counter : %d\n", counter);
    }
}
int main()
{
    //Test case
    int x = 5;
    int y = 5;
    count_multiples(50, 250, x, y);
    x = 4;
    y = 3;
    count_multiples(0, 50, x, y);
    x = 3;
    y = 2;
    count_multiples(50, 150, x, y);
    x = 2;
    y = 5;
    count_multiples(1, 100, x, y);
    x = 4;
    y = 3;
    count_multiples(1, 12, x, y);
    return 0;
}

Output

 Multiples by (5,5) in range of [50-250] are
 [ 50  75  100  125  150  175  200  225  250 ]
 Counter : 9

 Multiples by (4,3) in range of [0-50] are
 [ 12  24  36  48 ]
 Counter : 4

 Multiples by (3,2) in range of [50-150] are
 [ 54  60  66  72  78  84  90  96  102  108  114  120  126  132  138  144  150 ]
 Counter : 17

 Multiples by (2,5) in range of [1-100] are
 [ 10  20  30  40  50  60  70  80  90  100 ]
 Counter : 10

 Multiples by (4,3) in range of [1-12] are
 [ 12 ]
 Counter : 1
/*
  Java program 
  Count of common multiples of two numbers in a range
*/
class Multiplier
{
    // Count all multiples numbers of x and y in given range
    public void count_multiples(int start, int last, int x, int y)
    {
        if (start > last)
        {
            //Change sequence
            count_multiples(last, start, x, y);
        }
        else
        {
            //Display calculated result
            System.out.print("\n Multiples by (" + x + "," + y + ") in range of [" + start + "-" + last + "] are \n [");
            int common = x * y;
            int num = 0;
            int counter = 0;
            if (common > start)
            {
                //When multiplier is higher to first element of range
                num = common;
            }
            else if (start % common == 0)
            {
                //When range first element is multiplier
                num = start;
            }
            else
            {
                //Find the closest multiplier of (x and y) to starting number
                num = common + ((start / common) * (common));
            }
            while (num <= last)
            {
                if (num % common == 0)
                {
                    //When x*y are multiples of num
                    System.out.print(" " + num + " ");
                    counter++;
                }
                // visit to next multiplier
                num += common;
            }
            //Display calculated result
            System.out.print("]\n Counter : " + counter + "\n");
        }
    }
    public static void main(String[] args)
    {
        Multiplier obj = new Multiplier();
        //Test case
        int x = 5;
        int y = 5;
        obj.count_multiples(50, 250, x, y);
        x = 4;
        y = 3;
        obj.count_multiples(0, 50, x, y);
        x = 3;
        y = 2;
        obj.count_multiples(50, 150, x, y);
        x = 2;
        y = 5;
        obj.count_multiples(1, 100, x, y);
        x = 4;
        y = 3;
        obj.count_multiples(1, 12, x, y);
    }
}

Output

 Multiples by (5,5) in range of [50-250] are
 [ 50  75  100  125  150  175  200  225  250 ]
 Counter : 9

 Multiples by (4,3) in range of [0-50] are
 [ 12  24  36  48 ]
 Counter : 4

 Multiples by (3,2) in range of [50-150] are
 [ 54  60  66  72  78  84  90  96  102  108  114  120  126  132  138  144  150 ]
 Counter : 17

 Multiples by (2,5) in range of [1-100] are
 [ 10  20  30  40  50  60  70  80  90  100 ]
 Counter : 10

 Multiples by (4,3) in range of [1-12] are
 [ 12 ]
 Counter : 1
//Include header file
#include <iostream>
using namespace std;

/*
  C++ program 
  Count of common multiples of two numbers in a range
*/

class Multiplier
{
    public:
        // Count all multiples numbers of x and y in given range
        void count_multiples(int start, int last, int x, int y)
        {
            if (start > last)
            {
                //Change sequence
                this->count_multiples(last, start, x, y);
            }
            else
            {
                //Display calculated result
                cout << "\n Multiples by (" << x << "," << y << ") in range of [" << start << "-" << last << "] are \n [";
                int common = x *y;
                int num = 0;
                int counter = 0;
                if (common > start)
                {
                    //When multiplier is higher to first element of range
                    num = common;
                }
                else if (start % common == 0)
                {
                    //When range first element is multiplier
                    num = start;
                }
                else
                {
                    //Find the closest multiplier of (x and y) to starting number
                    num = common + ((start / common) *(common));
                }
                while (num <= last)
                {
                    if (num % common == 0)
                    {
                        //When x*y are multiples of num
                        cout << " " << num << " ";
                        counter++;
                    }
                    // visit to next multiplier
                    num += common;
                }
                //Display calculated result
                cout << "]\n Counter : " << counter << "\n";
            }
        }
};
int main()
{
    Multiplier obj = Multiplier();
    //Test case
    int x = 5;
    int y = 5;
    obj.count_multiples(50, 250, x, y);
    x = 4;
    y = 3;
    obj.count_multiples(0, 50, x, y);
    x = 3;
    y = 2;
    obj.count_multiples(50, 150, x, y);
    x = 2;
    y = 5;
    obj.count_multiples(1, 100, x, y);
    x = 4;
    y = 3;
    obj.count_multiples(1, 12, x, y);
    return 0;
}

Output

 Multiples by (5,5) in range of [50-250] are
 [ 50  75  100  125  150  175  200  225  250 ]
 Counter : 9

 Multiples by (4,3) in range of [0-50] are
 [ 12  24  36  48 ]
 Counter : 4

 Multiples by (3,2) in range of [50-150] are
 [ 54  60  66  72  78  84  90  96  102  108  114  120  126  132  138  144  150 ]
 Counter : 17

 Multiples by (2,5) in range of [1-100] are
 [ 10  20  30  40  50  60  70  80  90  100 ]
 Counter : 10

 Multiples by (4,3) in range of [1-12] are
 [ 12 ]
 Counter : 1
//Include namespace system
using System;

/*
  C# program 
  Count of common multiples of two numbers in a range
*/

class Multiplier
{
    // Count all multiples numbers of x and y in given range
    public void count_multiples(int start, int last, int x, int y)
    {
        if (start > last)
        {
            //Change sequence
            count_multiples(last, start, x, y);
        }
        else
        {
            //Display calculated result
            Console.Write("\n Multiples by (" + x + "," + y + ") in range of [" + start + "-" + last + "] are \n [");
            int common = x * y;
            int num = 0;
            int counter = 0;
            if (common > start)
            {
                //When multiplier is higher to first element of range
                num = common;
            }
            else if (start % common == 0)
            {
                //When range first element is multiplier
                num = start;
            }
            else
            {
                //Find the closest multiplier of (x and y) to starting number
                num = common + ((start / common) * (common));
            }
            while (num <= last)
            {
                if (num % common == 0)
                {
                    //When x*y are multiples of num
                    Console.Write(" " + num + " ");
                    counter++;
                }
                // visit to next multiplier
                num += common;
            }
            //Display calculated result
            Console.Write("]\n Counter : " + counter + "\n");
        }
    }
    public static void Main(String[] args)
    {
        Multiplier obj = new Multiplier();
        //Test case
        int x = 5;
        int y = 5;
        obj.count_multiples(50, 250, x, y);
        x = 4;
        y = 3;
        obj.count_multiples(0, 50, x, y);
        x = 3;
        y = 2;
        obj.count_multiples(50, 150, x, y);
        x = 2;
        y = 5;
        obj.count_multiples(1, 100, x, y);
        x = 4;
        y = 3;
        obj.count_multiples(1, 12, x, y);
    }
}

Output

 Multiples by (5,5) in range of [50-250] are
 [ 50  75  100  125  150  175  200  225  250 ]
 Counter : 9

 Multiples by (4,3) in range of [0-50] are
 [ 12  24  36  48 ]
 Counter : 4

 Multiples by (3,2) in range of [50-150] are
 [ 54  60  66  72  78  84  90  96  102  108  114  120  126  132  138  144  150 ]
 Counter : 17

 Multiples by (2,5) in range of [1-100] are
 [ 10  20  30  40  50  60  70  80  90  100 ]
 Counter : 10

 Multiples by (4,3) in range of [1-12] are
 [ 12 ]
 Counter : 1
<?php
/*
  Php program 
  Count of common multiples of two numbers in a range
*/
class Multiplier
{
    // Count all multiples numbers of x and y in given range
    public  function count_multiples($start, $last, $x, $y)
    {
        if ($start > $last)
        {
            //Change sequence
            $this->count_multiples($last, $start, $x, $y);
        }
        else
        {
            //Display calculated result
            echo "\n Multiples by (". $x .",". $y .") in range of [". $start ."-". $last ."] are \n [";
            $common = $x * $y;
            $num = 0;
            $counter = 0;
            if ($common > $start)
            {
                //When multiplier is higher to first element of range
                $num = $common;
            }
            else if ($start % $common == 0)
            {
                //When range first element is multiplier
                $num = $start;
            }
            else
            {
                //Find the closest multiplier of (x and y) to starting number
                $num = $common + ((intval($start / $common)) * ($common));
            }
            while ($num <= $last)
            {
                if ($num % $common == 0)
                {
                    //When x*y are multiples of num
                    echo " ". $num ." ";
                    $counter++;
                }
                // visit to next multiplier
                $num += $common;
            }
            //Display calculated result
            echo "]\n Counter : ". $counter ."\n";
        }
    }
}

function main()
{
    $obj = new Multiplier();
    //Test case
    $x = 5;
    $y = 5;
    $obj->count_multiples(50, 250, $x, $y);
    $x = 4;
    $y = 3;
    $obj->count_multiples(0, 50, $x, $y);
    $x = 3;
    $y = 2;
    $obj->count_multiples(50, 150, $x, $y);
    $x = 2;
    $y = 5;
    $obj->count_multiples(1, 100, $x, $y);
    $x = 4;
    $y = 3;
    $obj->count_multiples(1, 12, $x, $y);
}
main();

Output

 Multiples by (5,5) in range of [50-250] are
 [ 50  75  100  125  150  175  200  225  250 ]
 Counter : 9

 Multiples by (4,3) in range of [0-50] are
 [ 12  24  36  48 ]
 Counter : 4

 Multiples by (3,2) in range of [50-150] are
 [ 54  60  66  72  78  84  90  96  102  108  114  120  126  132  138  144  150 ]
 Counter : 17

 Multiples by (2,5) in range of [1-100] are
 [ 10  20  30  40  50  60  70  80  90  100 ]
 Counter : 10

 Multiples by (4,3) in range of [1-12] are
 [ 12 ]
 Counter : 1
/*
  Node Js program 
  Count of common multiples of two numbers in a range
*/
class Multiplier
{
    // Count all multiples numbers of x and y in given range
    count_multiples(start, last, x, y)
    {
        if (start > last)
        {
            //Change sequence
            this.count_multiples(last, start, x, y);
        }
        else
        {
            //Display calculated result
            process.stdout.write("\n Multiples by (" + x + "," + y + ") in range of [" + start + "-" + last + "] are \n [");
            var common = x * y;
            var num = 0;
            var counter = 0;
            if (common > start)
            {
                //When multiplier is higher to first element of range
                num = common;
            }
            else if (start % common == 0)
            {
                //When range first element is multiplier
                num = start;
            }
            else
            {
                //Find the closest multiplier of (x and y) to starting number
                num = common + ((parseInt(start / common)) * (common));
            }
            while (num <= last)
            {
                if (num % common == 0)
                {
                    //When x*y are multiples of num
                    process.stdout.write(" " + num + " ");
                    counter++;
                }
                // visit to next multiplier
                num += common;
            }
            //Display calculated result
            process.stdout.write("]\n Counter : " + counter + "\n");
        }
    }
}

function main()
{
    var obj = new Multiplier();
    //Test case
    var x = 5;
    var y = 5;
    obj.count_multiples(50, 250, x, y);
    x = 4;
    y = 3;
    obj.count_multiples(0, 50, x, y);
    x = 3;
    y = 2;
    obj.count_multiples(50, 150, x, y);
    x = 2;
    y = 5;
    obj.count_multiples(1, 100, x, y);
    x = 4;
    y = 3;
    obj.count_multiples(1, 12, x, y);
}
main();

Output

 Multiples by (5,5) in range of [50-250] are
 [ 50  75  100  125  150  175  200  225  250 ]
 Counter : 9

 Multiples by (4,3) in range of [0-50] are
 [ 12  24  36  48 ]
 Counter : 4

 Multiples by (3,2) in range of [50-150] are
 [ 54  60  66  72  78  84  90  96  102  108  114  120  126  132  138  144  150 ]
 Counter : 17

 Multiples by (2,5) in range of [1-100] are
 [ 10  20  30  40  50  60  70  80  90  100 ]
 Counter : 10

 Multiples by (4,3) in range of [1-12] are
 [ 12 ]
 Counter : 1
#   Python 3 program 
#   Count of common multiples of two numbers in a range

class Multiplier :
    #  Count all multiples numbers of x and y in given range
    def count_multiples(self, start, last, x, y) :
        if (start > last) :
            # Change sequence
            self.count_multiples(last, start, x, y)
        else :
            # Display calculated result
            print("\n Multiples by (", x ,",", y ,") in range of [", start ,"-", last ,"] are \n [", end = "")
            common = x * y
            num = 0
            counter = 0
            if (common > start) :
                # When multiplier is higher to first element of range
                num = common
            
            elif(start % common == 0) :
                # When range first element is multiplier
                num = start
            else :
                # Find the closest multiplier of (x and y) to starting number
                num = common + ((int(start / common)) * (common))
            
            while (num <= last) :
                if (num % common == 0) :
                    # When x*y are multiples of num
                    print(" ", num ," ", end = "")
                    counter += 1
                
                #  visit to next multiplier
                num += common
            
            # Display calculated result
            print("]\n Counter : ", counter ,"\n", end = "")
        
    

def main() :
    obj = Multiplier()
    # Test case
    x = 5
    y = 5
    obj.count_multiples(50, 250, x, y)
    x = 4
    y = 3
    obj.count_multiples(0, 50, x, y)
    x = 3
    y = 2
    obj.count_multiples(50, 150, x, y)
    x = 2
    y = 5
    obj.count_multiples(1, 100, x, y)
    x = 4
    y = 3
    obj.count_multiples(1, 12, x, y)

if __name__ == "__main__": main()

Output

 Multiples by ( 5 , 5 ) in range of [ 50 - 250 ] are
 [  50    75    100    125    150    175    200    225    250  ]
 Counter :  9

 Multiples by ( 4 , 3 ) in range of [ 0 - 50 ] are
 [  12    24    36    48  ]
 Counter :  4

 Multiples by ( 3 , 2 ) in range of [ 50 - 150 ] are
 [  54    60    66    72    78    84    90    96    102    108    114    120    126    132    138    144    150  ]
 Counter :  17

 Multiples by ( 2 , 5 ) in range of [ 1 - 100 ] are
 [  10    20    30    40    50    60    70    80    90    100  ]
 Counter :  10

 Multiples by ( 4 , 3 ) in range of [ 1 - 12 ] are
 [  12  ]
 Counter :  1
#   Ruby program 
#   Count of common multiples of two numbers in a range

class Multiplier 
    #  Count all multiples numbers of x and y in given range
    def count_multiples(start, last, x, y) 
        if (start > last) 
            # Change sequence
            self.count_multiples(last, start, x, y)
        else 
            # Display calculated result
            print("\n Multiples by (", x ,",", y ,") in range of [", start ,"-", last ,"] are \n [")
            common = x * y
            num = 0
            counter = 0
            if (common > start) 
                # When multiplier is higher to first element of range
                num = common
            elsif(start % common == 0) 
                # When range first element is multiplier
                num = start
            else 
                # Find the closest multiplier of (x and y) to starting number
                num = common + ((start / common) * (common))
            end

            while (num <= last) 
                if (num % common == 0) 
                    # When x*y are multiples of num
                    print(" ", num ," ")
                    counter += 1
                end

                #  visit to next multiplier
                num += common
            end

            # Display calculated result
            print("]\n Counter : ", counter ,"\n")
        end

    end

end

def main() 
    obj = Multiplier.new()
    # Test case
    x = 5
    y = 5
    obj.count_multiples(50, 250, x, y)
    x = 4
    y = 3
    obj.count_multiples(0, 50, x, y)
    x = 3
    y = 2
    obj.count_multiples(50, 150, x, y)
    x = 2
    y = 5
    obj.count_multiples(1, 100, x, y)
    x = 4
    y = 3
    obj.count_multiples(1, 12, x, y)
end

main()

Output

 Multiples by (5,5) in range of [50-250] are 
 [ 50  75  100  125  150  175  200  225  250 ]
 Counter : 9

 Multiples by (4,3) in range of [0-50] are 
 [ 12  24  36  48 ]
 Counter : 4

 Multiples by (3,2) in range of [50-150] are 
 [ 54  60  66  72  78  84  90  96  102  108  114  120  126  132  138  144  150 ]
 Counter : 17

 Multiples by (2,5) in range of [1-100] are 
 [ 10  20  30  40  50  60  70  80  90  100 ]
 Counter : 10

 Multiples by (4,3) in range of [1-12] are 
 [ 12 ]
 Counter : 1
/*
  Scala program 
  Count of common multiples of two numbers in a range
*/
class Multiplier
{
    // Count all multiples numbers of x and y in given range
    def count_multiples(start: Int, last: Int, x: Int, y: Int): Unit = {
        if (start > last)
        {
            //Change sequence
            count_multiples(last, start, x, y);
        }
        else
        {
            //Display calculated result
            print("\n Multiples by (" + x + "," + y + ") in range of [" + start + "-" + last + "] are \n [");
            var common: Int = x * y;
            var num: Int = 0;
            var counter: Int = 0;
            if (common > start)
            {
                //When multiplier is higher to first element of range
                num = common;
            }
            else if (start % common == 0)
            {
                //When range first element is multiplier
                num = start;
            }
            else
            {
                //Find the closest multiplier of (x and y) to starting number
                num = common + (((start / common).toInt) * (common));
            }
            while (num <= last)
            {
                if (num % common == 0)
                {
                    //When x*y are multiples of num
                    print(" " + num + " ");
                    counter += 1;
                }
                // visit to next multiplier
                num += common;
            }
            //Display calculated result
            print("]\n Counter : " + counter + "\n");
        }
    }
}
object Main
{
    def main(args: Array[String]): Unit = {
        var obj: Multiplier = new Multiplier();
        //Test case
        var x: Int = 5;
        var y: Int = 5;
        obj.count_multiples(50, 250, x, y);
        x = 4;
        y = 3;
        obj.count_multiples(0, 50, x, y);
        x = 3;
        y = 2;
        obj.count_multiples(50, 150, x, y);
        x = 2;
        y = 5;
        obj.count_multiples(1, 100, x, y);
        x = 4;
        y = 3;
        obj.count_multiples(1, 12, x, y);
    }
}

Output

 Multiples by (5,5) in range of [50-250] are
 [ 50  75  100  125  150  175  200  225  250 ]
 Counter : 9

 Multiples by (4,3) in range of [0-50] are
 [ 12  24  36  48 ]
 Counter : 4

 Multiples by (3,2) in range of [50-150] are
 [ 54  60  66  72  78  84  90  96  102  108  114  120  126  132  138  144  150 ]
 Counter : 17

 Multiples by (2,5) in range of [1-100] are
 [ 10  20  30  40  50  60  70  80  90  100 ]
 Counter : 10

 Multiples by (4,3) in range of [1-12] are
 [ 12 ]
 Counter : 1
/*
  Swift 4 program 
  Count of common multiples of two numbers in a range
*/
class Multiplier
{
    // Count all multiples numbers of x and y in given range
    func count_multiples(_ start: Int, _ last: Int, _ x: Int, _ y: Int)
    {
        if (start > last)
        {
            //Change sequence
            self.count_multiples(last, start, x, y);
        }
        else
        {
            //Display calculated result
            print("\n Multiples by (", x ,",", y ,") in range of [", start ,"-", last ,"]are \n [", terminator: "");
            let common: Int = x * y;
            var num: Int = 0;
            var counter: Int = 0;
            if (common > start)
            {
                //When multiplier is higher to first element of range
                num = common;
            }
            else if (start % common == 0)
            {
                //When range first element is multiplier
                num = start;
            }
            else
            {
                //Find the closest multiplier of (x and y) to starting number
                num = common + ((start / common) * (common));
            }
            while (num <= last)
            {
                if (num % common == 0)
                {
                    //When x*y are multiples of num
                    print(" ", num ," ", terminator: "");
                    counter += 1;
                }
                // visit to next multiplier
                num += common;
            }
            //Display calculated result
            print("]\n Counter : ", counter ,"\n", terminator: "");
        }
    }
}
func main()
{
    let obj: Multiplier = Multiplier();
    //Test case
    var x: Int = 5;
    var y: Int = 5;
    obj.count_multiples(50, 250, x, y);
    x = 4;
    y = 3;
    obj.count_multiples(0, 50, x, y);
    x = 3;
    y = 2;
    obj.count_multiples(50, 150, x, y);
    x = 2;
    y = 5;
    obj.count_multiples(1, 100, x, y);
    x = 4;
    y = 3;
    obj.count_multiples(1, 12, x, y);
}
main();

Output

 Multiples by ( 5 , 5 ) in range of [ 50 - 250 ]are
 [  50    75    100    125    150    175    200    225    250  ]
 Counter :  9

 Multiples by ( 4 , 3 ) in range of [ 0 - 50 ]are
 [  12    24    36    48  ]
 Counter :  4

 Multiples by ( 3 , 2 ) in range of [ 50 - 150 ]are
 [  54    60    66    72    78    84    90    96    102    108    114    120    126    132    138    144    150  ]
 Counter :  17

 Multiples by ( 2 , 5 ) in range of [ 1 - 100 ]are
 [  10    20    30    40    50    60    70    80    90    100  ]
 Counter :  10

 Multiples by ( 4 , 3 ) in range of [ 1 - 12 ]are
 [  12  ]
 Counter :  1
// Rust program
// Count of common multiples of two numbers in a range
fn main()
{
    //Test case
    let mut x: i32 = 5;
    let mut y: i32 = 5;
    count_multiples(50, 250, x, y);
    x = 4;
    y = 3;
    count_multiples(0, 50, x, y);
    x = 3;
    y = 2;
    count_multiples(50, 150, x, y);
    x = 2;
    y = 5;
    count_multiples(1, 100, x, y);
    x = 4;
    y = 3;
    count_multiples(1, 12, x, y);
}
fn count_multiples(start: i32, last: i32, x: i32, y: i32)
{
    if start > last
    {
        //Change sequence
        count_multiples(last, start, x, y);
    }
    else
    {
        //Display calculated result
        print!("\n Multiples by ({},{}) in range of [{}-{}] are \n [", x, y, start, last);
        let common: i32 = x * y;
        let mut num: i32 ;
        let mut counter: i32 = 0;
        if common > start
        {
            //When multiplier is higher to first element of range
            num = common;
        }
        else if start % common == 0
        {
            //When range first element is multiplier
            num = start;
        }
        else
        {
            //Find the closest multiplier of (x and y) to starting number
            num = common + ((start / common) * (common));
        }
        while num <= last
        {
            if num % common == 0
            {
                //When x*y are multiples of num
                print!(" {} ", num);
                counter += 1;
            }
            // visit to next multiplier
            num += common;
        }
        //Display calculated result
        print!("]\n Counter : {}\n", counter);
    }
}

Output

 Multiples by (5,5) in range of [50-250] are
 [ 50  75  100  125  150  175  200  225  250 ]
 Counter : 9

 Multiples by (4,3) in range of [0-50] are
 [ 12  24  36  48 ]
 Counter : 4

 Multiples by (3,2) in range of [50-150] are
 [ 54  60  66  72  78  84  90  96  102  108  114  120  126  132  138  144  150 ]
 Counter : 17

 Multiples by (2,5) in range of [1-100] are
 [ 10  20  30  40  50  60  70  80  90  100 ]
 Counter : 10

 Multiples by (4,3) in range of [1-12] are
 [ 12 ]
 Counter : 1


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